On Galois representations associated to Hilbert modular forms.
On irreducibility of standard modules for generic representations
On L-functions for GSp(4) X GL(2) and their special values.
On lifting from classical groups to
On liftings and cusp cohomology of arithmetic groups.
On limit multiplicities of discrete series representations in spaces of automorphic forms.
On local Whittaker models for the Jacobi group of degree one.
On -adic -functions of over totally real fields
Let be the Rankin product -function for two Hilbert cusp forms and . This -function is in fact the standard -function of an automorphic representation of the algebraic group defined over a totally real field. Under the ordinarity assumption at a given prime for and , we shall construct a -adic analytic function of several variables which interpolates the algebraic part of for critical integers , regarding all the ingredients , and as variables.
On standard L-functions for E6 and E7.
On the ?-adic representations associated to some simple Shimura varieties.
On the archimedean theory of Rankin-Selberg convolutions for
On the cuspidal cohomology of -arithmetic subgroups of reductive groups over number fields
On the Definition of Transfer Factors.
On the degree 5 L-function for Sp (2).
On the Dimensions of Spaces of Siegel Modular Forms of Weight One.
On the infinite fern of Galois representations of unitary type
Let be a CM number field, an odd prime totally split in , and let be the -adic analytic space parameterizing the isomorphism classes of -dimensional semisimple -adic representations of satisfying a selfduality condition “of type ”. We study an analogue of the infinite fern of Gouvêa-Mazur in this context and show that each irreducible component of the Zariski-closure of the modular points in has dimension at least . As important steps, and in any rank, we prove that any first order...
On the location of poles of the triple -functions
On the meromorphic continuation of degree two -functions.
On the Saito-Kurokawa Lifting.
On the Symmetric Square: Orbital Integrals.